tag:blogger.com,1999:blog-3341941751324943000.post415263386377870119..comments2020-08-07T17:30:50.219+01:00Comments on PuzzleMad: Wire and String from Mr StrijbosKevinhttp://www.blogger.com/profile/05649523779226834414noreply@blogger.comBlogger12125tag:blogger.com,1999:blog-3341941751324943000.post-27174113930379538282015-02-05T10:30:10.531+00:002015-02-05T10:30:10.531+00:00If you email Wil then I'm sure he will have so...If you email Wil then I'm sure he will have some!Kevinhttps://www.blogger.com/profile/05649523779226834414noreply@blogger.comtag:blogger.com,1999:blog-3341941751324943000.post-21652421263154420322015-02-05T09:34:12.372+00:002015-02-05T09:34:12.372+00:00I looked (if I got the correct site), but there se...I looked (if I got the correct site), but there seem to be no availables. :(<br />Anyway, I am waiting for another delivery now, so maybe some time later in the year I will look for these two. :)Anonymoushttps://www.blogger.com/profile/07853514627482341419noreply@blogger.comtag:blogger.com,1999:blog-3341941751324943000.post-61340894406664922512015-02-04T12:35:35.300+00:002015-02-04T12:35:35.300+00:00I am sure that Wil has some in stock - he also has...I am sure that Wil has some in stock - he also has some other variants available too which are just as much fun!Kevinhttps://www.blogger.com/profile/05649523779226834414noreply@blogger.comtag:blogger.com,1999:blog-3341941751324943000.post-19382148916759801192015-02-04T11:11:02.263+00:002015-02-04T11:11:02.263+00:00They look amazing! I must get those string puzzles...They look amazing! I must get those string puzzles. :)Anonymoushttps://www.blogger.com/profile/07853514627482341419noreply@blogger.comtag:blogger.com,1999:blog-3341941751324943000.post-77380203366219511192014-06-16T20:02:17.439+01:002014-06-16T20:02:17.439+01:00That's very impressive! I will need to get my ...That's very impressive! I will need to get my U's from 2-U and make a 5 & 6-U puzzle. I do worry that the string will not be long enough. Kevinhttps://www.blogger.com/profile/05649523779226834414noreply@blogger.comtag:blogger.com,1999:blog-3341941751324943000.post-92228701555405817702014-06-16T11:19:59.452+01:002014-06-16T11:19:59.452+01:00Hi Kevin, I have just found a recursive algorithm ...Hi Kevin, I have just found a recursive algorithm for “n-U” working for arbitrary n. I experimented with n=6, 7. The idea is simple: by several manipulations with the rope and the first U one can separate the chain into two consecutive chains on the rope consisting one with (n-2) U details and another one with 2 U . Then apply the algorithm for “2-U” and separate the two U from the rope. In this way you obtain a shorter chain and repeat the recursion in the same way. I learned that Mr Strijbos ask puzzlers not to disclose publicly the solutions of his puzzles, so I think this partial disclosure does not destroy your pleasure to find by yourself the recursive procedure. I wonder if he expected that his puzzle can be generalized for arbitrary “n”. Kevin, you can take two additional U from the other puzzle with the ring. Pleasant puzzling, Dimiter.<br /><br /><br />Dimiter Vakarelovhttp://vakarelovpuzzles.blogspot.com/noreply@blogger.comtag:blogger.com,1999:blog-3341941751324943000.post-31306116640799041222014-06-16T09:41:37.573+01:002014-06-16T09:41:37.573+01:00Wow! You are quick! I would be interested to hear ...Wow! You are quick! I would be interested to hear your exposition on puzzles of level n!<br />The morphology of 2-U is different to 4-U and hence I thought they could not be generalised. But I think you could make a 4-U puzzle with many more Us and have a general solution. Kevinhttps://www.blogger.com/profile/05649523779226834414noreply@blogger.comtag:blogger.com,1999:blog-3341941751324943000.post-35437350694230332982014-06-16T08:51:41.115+01:002014-06-16T08:51:41.115+01:00Hi, Yesterday I solved suddenly the 5-U and now I...Hi, Yesterday I solved suddenly the 5-U and now I am trying to repeat the solution. I think that “n-U” has a solution for all n.Dimiter Vakarelovnoreply@blogger.comtag:blogger.com,1999:blog-3341941751324943000.post-35586191474208765112014-06-15T20:27:35.351+01:002014-06-15T20:27:35.351+01:00Hi Dimiter,
I'm flattered that you read my lit...Hi Dimiter,<br />I'm flattered that you read my little puzzle blog! I don't think there is a recursive algorithm, unfortunately! But a few techniques are usable from both!Kevinhttps://www.blogger.com/profile/05649523779226834414noreply@blogger.comtag:blogger.com,1999:blog-3341941751324943000.post-61417651183077943622014-06-15T16:08:14.880+01:002014-06-15T16:08:14.880+01:00Hi Kevin, 4-U is indeed a wonderful puzzle. Thanks...Hi Kevin, 4-U is indeed a wonderful puzzle. Thanks for publishing it. I copied it for me and started playing with it. First I learned the version of 2-U (version with only two U details) : easy! Then 3-U, not so easy, but the method was a little update of that of 2-U. The case of 4-U, however, was difficult and I was not able to use my knowledge for 3-U. Finally I found a solution, but this was not an update of the solution of 3-U. I wander if there is a recursive algorithm for “n-U” (n=2,3,4, 5…). I hope there is. What do you think? Dimiter Vakarelovnoreply@blogger.comtag:blogger.com,1999:blog-3341941751324943000.post-85348546499485423142014-06-04T23:42:15.620+01:002014-06-04T23:42:15.620+01:00Hi Peter,
Wil did copy me in to your email. I am v...Hi Peter,<br />Wil did copy me in to your email. I am very impressed that you solved two-U. It is a very tough one to get your head around. You will love the four-U!<br /><br />Do let me know which other JCC wire and string puzzles you get!Kevinhttps://www.blogger.com/profile/05649523779226834414noreply@blogger.comtag:blogger.com,1999:blog-3341941751324943000.post-77648151724004342162014-06-04T20:59:59.073+01:002014-06-04T20:59:59.073+01:00Hi Kevin,
I also found the U-Two to be a tough nut...Hi Kevin,<br />I also found the U-Two to be a tough nut to crack and even harder to uncrack.<br /><br />After 2 weeks I finally found the right sequence of moves to reassemble it. Now I can do it blindfolded. I've got the remainder of J. C. Constantin's wire and rope puzzles on order from W. Strijbos. I hope the 4-You is included in that shipment.<br /><br />Cheers,<br />Peter / pcad<br />Peternoreply@blogger.com